QtiPlot 0.9.7 project file
<scripting-lang>	muParser
<windows>	10
<table>
Table1	31	5	12/04/11 13:18:03
geometry	588	640	618	446	minimized	
header	1[X]	2[Y]	3[yEr]	4[Y]	5[yEr]
ColWidth	100	100	100	100	100	
<com>
<col nr="0">
(i-1)*0.05
</col>
<col nr="2">
0.05
</col>
<col nr="4">
0.7
</col>
</com>
ColType	0;1/2	0;1/2	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0
HiddenColumn	0	0	0	0	0
Comments	t(s)	x(cm)	dx(cm)	v(cm/s)	dv(cm/s)	
WindowLabel	Sin theta = 0.0469	2
<data>
0	0.00000000000000e+00	0.00000000000000e+00	5.00000000000000e-02		7.00000000000000e-01
1	5.00000000000000e-02	2.60000000000000e+00	5.00000000000000e-02	5.50000000000000e+01	7.00000000000000e-01
2	1.00000000000000e-01	5.50000000000000e+00	5.00000000000000e-02	6.30000000000000e+01	7.00000000000000e-01
3	1.50000000000000e-01	8.90000000000000e+00	5.00000000000000e-02	6.00000000000000e+01	7.00000000000000e-01
4	2.00000000000000e-01	1.15000000000000e+01	5.00000000000000e-02	5.70000000000000e+01	7.00000000000000e-01
5	2.50000000000000e-01	1.46000000000000e+01	5.00000000000000e-02	6.50000000000000e+01	7.00000000000000e-01
6	3.00000000000000e-01	1.80000000000000e+01	5.00000000000000e-02	6.80000000000000e+01	7.00000000000000e-01
7	3.50000000000000e-01	2.14000000000000e+01	5.00000000000000e-02	6.90000000000000e+01	7.00000000000000e-01
8	4.00000000000000e-01	2.49000000000000e+01	5.00000000000000e-02	7.20000000000000e+01	7.00000000000000e-01
9	4.50000000000000e-01	2.86000000000000e+01	5.00000000000000e-02	7.40000000000000e+01	7.00000000000000e-01
10	5.00000000000000e-01	3.23000000000000e+01	5.00000000000000e-02	7.50000000000000e+01	7.00000000000000e-01
11	5.50000000000000e-01	3.61000000000000e+01	5.00000000000000e-02	7.80000000000000e+01	7.00000000000000e-01
12	6.00000000000000e-01	4.01000000000000e+01	5.00000000000000e-02	8.10000000000000e+01	7.00000000000000e-01
13	6.50000000000000e-01	4.42000000000000e+01	5.00000000000000e-02		7.00000000000000e-01
</data>
</table>
<table>
Table2	31	5	12/04/11 13:37:46
geometry	784	640	618	446	minimized	
header	1[X]	2[Y]	3[yEr]	4[Y]	5[yEr]
ColWidth	100	100	100	100	100	
<com>
<col nr="0">
(i-1)*0.05
</col>
<col nr="1">
-col(2)
</col>
<col nr="2">
0.05
</col>
<col nr="4">
0.7
</col>
</com>
ColType	0;1/2	0;1/2	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0
HiddenColumn	0	0	0	0	0
Comments	t(s)	x(cm)	dx(cm)	v(cm/s)	dv(cm/s)	
WindowLabel	Sin theta = 0.0990	2
<data>
0	0.00000000000000e+00	0.00000000000000e+00	5.00000000000000e-02		
1	5.00000000000000e-02	3.20000000000000e+00	5.00000000000000e-02	6.80000000000000e+01	7.00000000000000e-01
2	1.00000000000000e-01	6.80000000000000e+00	5.00000000000000e-02	7.30000000000000e+01	7.00000000000000e-01
3	1.50000000000000e-01	1.05000000000000e+01	5.00000000000000e-02	7.70000000000000e+01	7.00000000000000e-01
4	2.00000000000000e-01	1.45000000000000e+01	5.00000000000000e-02	8.20000000000000e+01	7.00000000000000e-01
5	2.50000000000000e-01	1.87000000000000e+01	5.00000000000000e-02	8.70000000000000e+01	7.00000000000000e-01
6	3.00000000000000e-01	2.32000000000000e+01	5.00000000000000e-02	9.20000000000000e+01	7.00000000000000e-01
7	3.50000000000000e-01	2.79000000000000e+01	5.00000000000000e-02	9.50000000000000e+01	7.00000000000000e-01
8	4.00000000000000e-01	3.27000000000000e+01	5.00000000000000e-02	1.01000000000000e+02	7.00000000000000e-01
9	4.50000000000000e-01	3.80000000000000e+01	5.00000000000000e-02	1.07000000000000e+02	7.00000000000000e-01
10	5.00000000000000e-01	4.34000000000000e+01	5.00000000000000e-02	1.11000000000000e+02	7.00000000000000e-01
11	5.50000000000000e-01	4.91000000000000e+01	5.00000000000000e-02	1.16000000000000e+02	7.00000000000000e-01
12	6.00000000000000e-01	5.50000000000000e+01	5.00000000000000e-02		7.00000000000000e-01
</data>
</table>
<table>
Table3	31	5	12/04/11 13:53:08
geometry	392	640	-1	-1	minimized	
header	1[X]	2[Y]	3[yEr]	4[Y]	5[yEr]
ColWidth	100	100	100	100	100	
<com>
<col nr="0">
(i-1)*0.05
</col>
<col nr="1">
-col(2)
</col>
<col nr="2">
0.05
</col>
<col nr="4">
0.07
</col>
</com>
ColType	0;1/2	0;1/2	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0
HiddenColumn	0	0	0	0	0
Comments	t(s)	x(cm)	dx(cm)	v(cm/s)	dv(cm/s)	
WindowLabel	Sin theta =0.1660	2
<data>
0	0.00000000000000e+00	0.00000000000000e+00	5.00000000000000e-02		
1	5.00000000000000e-02	4.40000000000000e+00	5.00000000000000e-02	9.20000000000000e+01	7.00000000000000e-02
2	1.00000000000000e-01	9.20000000000000e+00	5.00000000000000e-02	9.90000000000000e+01	7.00000000000000e-02
3	1.50000000000000e-01	1.43000000000000e+01	5.00000000000000e-02	1.07000000000000e+02	7.00000000000000e-02
4	2.00000000000000e-01	1.99000000000000e+01	5.00000000000000e-02	1.16000000000000e+02	7.00000000000000e-02
5	2.50000000000000e-01	2.59000000000000e+01	5.00000000000000e-02	1.23000000000000e+02	7.00000000000000e-02
6	3.00000000000000e-01	3.22000000000000e+01	5.00000000000000e-02	1.31000000000000e+02	7.00000000000000e-02
7	3.50000000000000e-01	3.90000000000000e+01	5.00000000000000e-02	1.40000000000000e+02	7.00000000000000e-02
8	4.00000000000000e-01	4.62000000000000e+01	5.00000000000000e-02		7.00000000000000e-02
</data>
</table>
<table>
Table4	31	5	12/04/11 13:59:20
geometry	196	640	-1	-1	minimized	
header	1[X]	2[Y]	3[yEr]	4[Y]	5[yEr]
ColWidth	100	100	100	100	100	
<com>
<col nr="0">
(i-1)*0.05
</col>
<col nr="1">
-col(2)
</col>
<col nr="2">
0.05
</col>
<col nr="4">
0.07
</col>
</com>
ColType	0;1/2	0;1/2	0;0/13	0;0/13	0;0/13
ReadOnlyColumn	0	0	0	0	0
HiddenColumn	0	0	0	0	0
Comments	t(s)	x(cm)	dx(cm)	v(cm/s)	dv(cm/s)	
WindowLabel	Sin theta =0.1660	2
<data>
0	0.00000000000000e+00	0.00000000000000e+00	5.00000000000000e-02		
1	5.00000000000000e-02	3.90000000000000e+00	5.00000000000000e-02	8.20000000000000e+01	7.00000000000000e-02
2	1.00000000000000e-01	8.20000000000000e+00	5.00000000000000e-02	8.70000000000000e+01	7.00000000000000e-02
3	1.50000000000000e-01	1.26000000000000e+01	5.00000000000000e-02	8.90000000000000e+01	7.00000000000000e-02
4	2.00000000000000e-01	1.71000000000000e+01	5.00000000000000e-02	1.01000000000000e+02	7.00000000000000e-02
5	2.50000000000000e-01	2.27000000000000e+01	5.00000000000000e-02	1.12000000000000e+02	7.00000000000000e-02
6	3.00000000000000e-01	2.83000000000000e+01	5.00000000000000e-02	1.16000000000000e+02	7.00000000000000e-02
7	3.50000000000000e-01	3.43000000000000e+01	5.00000000000000e-02	1.22000000000000e+02	7.00000000000000e-02
8	4.00000000000000e-01	4.05000000000000e+01	5.00000000000000e-02	1.29000000000000e+02	7.00000000000000e-02
9	4.50000000000000e-01	4.72000000000000e+01	5.00000000000000e-02		
</data>
</table>
<table>
Table5	30	3	12/04/11 14:08:13
geometry	0	0	445	220	
header	1[X]	2[Y]	3[yEr]
ColWidth	100	100	100	
<com>
</com>
ColType	0;1/4	0;1/1	0;0/13
ReadOnlyColumn	0	0	0
HiddenColumn	0	0	0
Comments	sin theta	a (cm/s2)	da(cm/s2)	
WindowLabel		2
<data>
0	4.69000000000000e-02	4.43000000000000e+01	1.00000000000000e+00
1	9.90000000000000e-02	9.60000000000000e+01	1.00000000000000e+00
2	1.50000000000000e-01	1.41900000000000e+02	2.00000000000000e-01
3	1.66000000000000e-01	1.60000000000000e+02	3.00000000000000e-01
</data>
</table>
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Graph1	1	1	12/04/11 13:32:30
geometry	0	640	510	430	minimized	
WindowLabel		2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	425	326
Alignement	0	0
<graph>
ggeometry	5	5	491	373
PlotTitle	SIN θ=0.0469	#000000	4
<Antialiasing>1</Antialiasing>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	0	1	0	
AxesTitles	t(s)	v(cm/s)	 	 	
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	4	4	4	4
AxesTitleDistance	2	-1	2	-1
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
EnabledTickLabels	1	1	1	1	
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	Table1_1	Table1_4	1	0	0	0	1	7	1	0	0	0	0	14	1	2	0	0	30	1
ErrorBars	1	Table1_1	Table1_4	Table1_5	1	8	#000000	1	1	1
<Function>
<Type>0</Type>
<Title>LinearFit1</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.6</Range>
<Points>2</Points>
<Constant>A	44.2657342657343</Constant>
<Constant>B	53.6969696969697</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<Visible>1</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>LinearFit2</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.6</Range>
<Points>2</Points>
<Constant>A	44.2657342657343</Constant>
<Constant>B	53.6969696969697</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<Visible>1</Visible>
</Function>
scale	0	50	85	0	8	5	0	0
scale	1	50	85	0	8	5	0	0
scale	2	0	0.6	0	8	5	0	0
scale	3	0	0.6	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4	
AxisType	0	0	0	0	
MajorTicks	1	1	1	1	
MinorTicks	1	1	1	1	
TicksLength	5	9
DrawAxesBackbone	1
AxesLineWidth	1
LabelsRotation	0	0
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>0.013605442176871</x>
<y>83.852459016393</y>
<right>0.148299319727891</right>
<bottom>80.5245901639344</bottom>
<Text>
Function: A*x+B

B = 5.3696969696970e+01 +/- 4.3082021842766e-01
A = 4.4265734265734e+01 +/- 1.1707388140099e+00
</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
</Legend>
</graph>
</multiLayer>
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Graph2	1	1	12/04/11 13:49:41
geometry	1136	16	510	430	
WindowLabel		2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	425	326
Alignement	0	0
<graph>
ggeometry	5	5	498	376
PlotTitle	Sin θ= 0.0990	#000000	4
<Antialiasing>1</Antialiasing>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	0	1	0	
AxesTitles	t(s)	Y Axis Title	 	 	
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	132	4	4	4
AxesTitleDistance	2	-1	2	-1
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
EnabledTickLabels	1	1	1	1	
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	Table2_1	Table2_4	1	0	0	0	1	7	1	0	0	0	0	14	1	2	0	0	30	1
ErrorBars	1	Table2_1	Table2_4	Table2_5	1	8	#000000	1	1	1
<Function>
<Type>0</Type>
<Title>LinearFit1</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.55</Range>
<Points>2</Points>
<Constant>A	96</Constant>
<Constant>B	62.9272727272727</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<Visible>1</Visible>
</Function>
<Function>
<Type>0</Type>
<Title>LinearFit2</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.55</Range>
<Points>2</Points>
<Constant>A	96</Constant>
<Constant>B	62.9272727272727</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<Visible>1</Visible>
</Function>
scale	0	60	120	0	8	5	0	0
scale	1	60	120	0	8	5	0	0
scale	2	0	0.6	0	8	5	0	0
scale	3	0	0.6	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4	
AxisType	0	0	0	0	
MajorTicks	1	1	1	1	
MinorTicks	1	1	1	1	
TicksLength	5	9
DrawAxesBackbone	1
AxesLineWidth	1
LabelsRotation	0	0
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>0.013605442176871</x>
<y>118.05194805195</y>
<right>0.148299319727891</right>
<bottom>112.402597402597</bottom>
<Text>
Function: A*x+B

B = 6.2927272727273e+01 +/- 4.5266885347800e-01
A = 9.6000000000000e+01 +/- 1.3348476249438e+00

a=(96 <u>+</u> 1) cm/<sup>2</sup>
</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
</Legend>
</graph>
</multiLayer>
<multiLayer>
Graph3	1	1	12/04/11 13:56:47
geometry	1323	371	510	430	
WindowLabel		2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	425	326
Alignement	0	0
<graph>
ggeometry	5	5	499	378
PlotTitle	sin θ= 0.1660	#000000	4228
<Antialiasing>1</Antialiasing>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	0	1	0	
AxesTitles	t (s)	v (cm/s)	 	 	
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	4	4	4	4
AxesTitleDistance	2	-1	2	-1
TitleFont	MS Shell Dlg 2	10	75	0	0	0
ScaleFont0	MS Shell Dlg 2	8	75	0	0	0
ScaleFont1	MS Shell Dlg 2	8	75	0	0	0
ScaleFont2	MS Shell Dlg 2	8	75	0	0	0
ScaleFont3	MS Shell Dlg 2	8	75	0	0	0
AxisFont0	MS Shell Dlg 2	8	50	0	0	0
AxisFont1	MS Shell Dlg 2	8	50	0	0	0
AxisFont2	MS Shell Dlg 2	8	50	0	0	0
AxisFont3	MS Shell Dlg 2	8	50	0	0	0
EnabledTickLabels	1	1	1	1	
AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	255
curve	Table3_1	Table3_4	1	0	0	0	1	7	1	0	0	0	0	14	1	2	0	0	30	1
ErrorBars	1	Table3_1	Table3_4	Table3_5	1	8	#000000	1	1	1
<Function>
<Type>0</Type>
<Title>LinearFit1</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.35</Range>
<Points>2</Points>
<Constant>A	160</Constant>
<Constant>B	83.4285714285714</Constant>
<Style>0</Style>
<LineStyle>1</LineStyle>
<Pen>
	<Color>#ff0000</Color>
	<Style>0</Style>
	<Width>1</Width>
</Pen>
<xAxis>2</xAxis>
<yAxis>0</yAxis>
<Visible>1</Visible>
</Function>
scale	0	90	150	0	8	5	0	0
scale	1	90	150	0	8	5	0	0
scale	2	0.05	0.35	0	8	5	0	0
scale	3	0.05	0.35	0	8	5	0	0
LabelsFormat	0	4	0	4	0	4	0	4	
AxisType	0	0	0	0	
MajorTicks	1	1	1	1	
MinorTicks	1	1	1	1	
TicksLength	5	9
DrawAxesBackbone	1
AxesLineWidth	1
LabelsRotation	0	0
<Legend>
<Frame>0</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>0.0575</x>
<y>148.05194805195</y>
<right>0.122836538461538</right>
<bottom>142.302631578947</bottom>
<Text>
Function: A*x+B

B = 8.3428571428571e+01 +/- 5.9160797830996e-02
A = 1.6000000000000e+02 +/- 2.6457513110646e-01

a=(160.0 +0.3) cm/s<sup>2</sup>

</Text>
<Font>MS Shell Dlg 2	8	50	0	0	0</Font>
<TextColor>#000000</TextColor>
<Background>#ffffff</Background>
<Alpha>0</Alpha>
<Angle>0</Angle>
<AutoUpdate>1</AutoUpdate>
</Legend>
</graph>
</multiLayer>
<multiLayer>
Graph4	1	1	12/04/11 14:02:13
geometry	568	17	510	430	active
WindowLabel		2
Margins	5	5	5	5
Spacing	5	5
LayerCanvasSize	425	326
Alignement	0	0
<graph>
ggeometry	5	5	491	373
PlotTitle	sin θ = 0.1500	#000000	4
<Antialiasing>1</Antialiasing>
Background	#ffffff	255
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	0	1	0	
AxesTitles	t (s)	v (cm/s)	 	 	
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	4	4	4	4
AxesTitleDistance	2	-1	2	-1
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<Title>LinearFit1</Title>
<Expression>A*x+B</Expression>
<Variable>x</Variable>
<Range>0.05	0.4</Range>
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<Constant>A	141.904761904762</Constant>
<Constant>B	72.8214285714286</Constant>
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Function: A*x+B

B = 7.2821428571429e+01 +/- 5.4543560573179e-02
A = 1.4190476190476e+02 +/- 2.1602468994693e-01

a=(141.9 + 0.2) cm/s<sup>2</sup>
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PlotTitle	Aceleração da gravidade	#000000	4
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<Constant>B	-0.41022868596871</Constant>
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Function: A*x+B
B = -4.1022868596871e-01 +/- 1.5977248957391e-01
A = 9.6371923350040e+02 +/- 1.7068972837280e+00


<b>g=(964 + 2) cm/s<sup>2</sup></b>

Discrepância de 1,7%   em relação ao 
valor  (980 + 1) cm/s<sup>2</sup>
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<log>
[12/04/11 13:34:10	Plot: ''Graph1'']
Linear Regression of dataset: Table1_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table1_5
From x = 5.0000000000000e-02 to x = 6.0000000000000e-01
B (y-intercept) = 5.3696969696970e+01 +/- 4.3082021842766e-02
A (slope) = 4.4265734265734e+01 +/- 1.1707388140099e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 1.1920698349270e+03
R^2 = 0.9230331543936
Adjusted R^2 = 0.9059294109256
RMSE (Root Mean Squared Error) = 34.52636434563
RSS (Residual Sum of Squares) = 11920.69834927
---------------------------------------------------------------------------------------
[12/04/11 13:49:49	Plot: ''Graph2'']
Linear Regression of dataset: Table2_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table2_5
From x = 5.0000000000000e-02 to x = 5.5000000000000e-01
B (y-intercept) = 6.2927272727273e+01 +/- 4.5266885347800e-02
A (slope) = 9.6000000000000e+01 +/- 1.3348476249438e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 8.5755514326943e+01
R^2 = 0.9985100286533
Adjusted R^2 = 0.9981375358166
RMSE (Root Mean Squared Error) = 9.260427329608
RSS (Residual Sum of Squares) = 771.7996289425
---------------------------------------------------------------------------------------
[12/04/11 13:57:09	Plot: ''Graph3'']
Linear Regression of dataset: Table3_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table3_5
From x = 5.0000000000000e-02 to x = 3.5000000000000e-01
B (y-intercept) = 8.3428571428571e+01 +/- 5.9160797830996e-02
A (slope) = 1.6000000000000e+02 +/- 2.6457513110646e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 6.9970845481049e+01
R^2 = 0.9990442816183
Adjusted R^2 = 0.9985664224275
RMSE (Root Mean Squared Error) = 8.36485776813
RSS (Residual Sum of Squares) = 349.8542274052
---------------------------------------------------------------------------------------
[12/04/11 14:02:58	Plot: ''Graph4'']
Linear Regression of dataset: Table4_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table4_5
From x = 5.0000000000000e-02 to x = 4.0000000000000e-01
B (y-intercept) = 7.2821428571429e+01 +/- 5.4543560573179e-02
A (slope) = 1.4190476190476e+02 +/- 2.1602468994693e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 1.5346614836411e+03
R^2 = 0.9791067156198
Adjusted R^2 = 0.9707494018677
RMSE (Root Mean Squared Error) = 39.17475569344
RSS (Residual Sum of Squares) = 9207.968901846
---------------------------------------------------------------------------------------
[12/04/11 14:06:26	Plot: ''Graph3'']
Linear Regression of dataset: Table3_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table3_5
From x = 5.0000000000000e-02 to x = 3.5000000000000e-01
B (y-intercept) = 8.3428571428571e+01 +/- 5.9160797830996e-02
A (slope) = 1.6000000000000e+02 +/- 2.6457513110646e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 6.9970845481049e+01
R^2 = 0.9990442816183
Adjusted R^2 = 0.9985664224275
RMSE (Root Mean Squared Error) = 8.36485776813
RSS (Residual Sum of Squares) = 349.8542274052
---------------------------------------------------------------------------------------
[12/04/11 14:10:50	Plot: ''Graph5'']
Linear Regression of dataset: Table5_2, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table5_3
From x = 4.6900000000000e-02 to x = 1.6600000000000e-01
B (y-intercept) = -4.1022868596871e-01 +/- 1.5977248957391e-01
A (slope) = 9.6371923350040e+02 +/- 1.7068972837280e+00
--------------------------------------------------------------------------------------
Chi^2/doF = 1.2631009223142e+02
R^2 = 0.9995064248747
Adjusted R^2 = 0.9985192746241
RMSE (Root Mean Squared Error) = 11.2387762782
RSS (Residual Sum of Squares) = 252.6201844628
---------------------------------------------------------------------------------------

[18/04/11 12:01:33	Plot: ''Graph1'']
Linear Regression of dataset: Table1_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table1_5
From x = 5.0000000000000e-02 to x = 6.0000000000000e-01
B (y-intercept) = 5.3696969696970e+01 +/- 4.3082021842766e-01
A (slope) = 4.4265734265734e+01 +/- 1.1707388140099e+00
--------------------------------------------------------------------------------------
Chi^2/doF = 1.1920698349270e+01
R^2 = 0.9230331543936
Adjusted R^2 = 0.9059294109256
RMSE (Root Mean Squared Error) = 3.452636434563
RSS (Residual Sum of Squares) = 119.2069834927
---------------------------------------------------------------------------------------
[18/04/11 12:02:46	Plot: ''Graph2'']
Linear Regression of dataset: Table2_4, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table2_5
From x = 5.0000000000000e-02 to x = 5.5000000000000e-01
B (y-intercept) = 6.2927272727273e+01 +/- 4.5266885347800e-01
A (slope) = 9.6000000000000e+01 +/- 1.3348476249438e+00
--------------------------------------------------------------------------------------
Chi^2/doF = 8.5755514326943e-01
R^2 = 0.9985100286533
Adjusted R^2 = 0.9981375358166
RMSE (Root Mean Squared Error) = 0.9260427329608
RSS (Residual Sum of Squares) = 7.717996289425
---------------------------------------------------------------------------------------
</log>